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Differentiate the following expressions and saveit under the given variables. 1. yp1 = 2. yp2 = 3. yp3 = Script x² (6-x) x+2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13 =(√ d dx find the derivative and save as yp1 x² (4-x) 4+x find the derivative and save as yp2 d (x²-1)² ( find the derivative and save as yp3 dx x²-6x-1 1%Define the variables for symbolic processing 2 syms x 3 %Type in the functions y1, y2 and y3 4 y1 = 5 y2 = 6 y3 = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2

Differentiate the following expressions and saveit under the given variables. 1. yp1 = 2. yp2 = 3. yp3 = Script x² (6-x) x+2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13 =(√ d dx find the derivative and save as yp1 x² (4-x) 4+x find the derivative and save as yp2 d (x²-1)² ( find the derivative and save as yp3 dx x²-6x-1 1%Define the variables for symbolic processing 2 syms x 3 %Type in the functions y1, y2 and y3 4 y1 = 5 y2 = 6 y3 = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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DUE NOW. Please answer the "script" part as the same as the process on what is on example and guide. Note that this is not a graded question - only a practice. Please make it comprehensive. Thank you very much!

 

Differentiate the following expressions and saveit under the given variables. 1. yp1 = 2. yp2 14 15 3. yp3 Script = = x² (6-x) x+2 d =(√ dx d x² (4-x) 4+x (x²-1)² find the derivative and save as yp1 Cz dx 2-6x-1, find the derivative and save as yp2 find the derivative and save as yp3 1 Define the variables for symbolic processing 2 syms x 3 Type in the functions y1, y2 and y3 4 y1 = 5 y2 = 6 y3 = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13 Save C Reset MATLAB Documentation Run Script
Transcribed Image Text:Differentiate the following expressions and saveit under the given variables. 1. yp1 = 2. yp2 14 15 3. yp3 Script = = x² (6-x) x+2 d =(√ dx d x² (4-x) 4+x (x²-1)² find the derivative and save as yp1 Cz dx 2-6x-1, find the derivative and save as yp2 find the derivative and save as yp3 1 Define the variables for symbolic processing 2 syms x 3 Type in the functions y1, y2 and y3 4 y1 = 5 y2 = 6 y3 = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13 Save C Reset MATLAB Documentation Run Script
diff Difference and approximate derivative. diff(X), for a vector X, is [X(2)-X(1) X(3)-X(2) ... X(n)-X(n-1)]. diff(X), for a matrix X, is the matrix of row differences, [X(2:n,:) - X(1:n-1,:)]. diff(X), for an N-D array X, is the difference along the first non-singleton dimension of X. diff(X,N) is the N-th order difference along the first non-singleton dimension (denote it by DIM). If N >= size(X,DIM), diff takes successive differences along the next non- singleton dimension. diff(X, N, DIM) is the Nth difference function along dimension DIM. If N >= size(X,DIM), diff returns an empty array. Examples: Y = diff(x) % calculates thederivative of x Y = diff(X,n) %applies diff recursively n times, Y = diff(X,n,dim) % the nth difference function returns an empty array (USED IN DIFFERENCE resulting in the nth difference. calculated along the dimension specified by scalar dim. If order n equals or exceeds the length of dimension dim, diff EQUATIONS)
Transcribed Image Text:diff Difference and approximate derivative. diff(X), for a vector X, is [X(2)-X(1) X(3)-X(2) ... X(n)-X(n-1)]. diff(X), for a matrix X, is the matrix of row differences, [X(2:n,:) - X(1:n-1,:)]. diff(X), for an N-D array X, is the difference along the first non-singleton dimension of X. diff(X,N) is the N-th order difference along the first non-singleton dimension (denote it by DIM). If N >= size(X,DIM), diff takes successive differences along the next non- singleton dimension. diff(X, N, DIM) is the Nth difference function along dimension DIM. If N >= size(X,DIM), diff returns an empty array. Examples: Y = diff(x) % calculates thederivative of x Y = diff(X,n) %applies diff recursively n times, Y = diff(X,n,dim) % the nth difference function returns an empty array (USED IN DIFFERENCE resulting in the nth difference. calculated along the dimension specified by scalar dim. If order n equals or exceeds the length of dimension dim, diff EQUATIONS)
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